Upload of the published version.International audienceWe study uniqueness of Dirichlet problems of second order divergence-form elliptic systems with transversally independent coefficients on the upper half-space in absence of regularity of solutions. To this end, we develop a substitute for the fundamental solution used to invert elliptic operators on the whole space by means of a representation via abstract single layer potentials. We also show that such layer potentials are uniquely determined
Abstract. We study the uniqueness of weak solutions for quasilinear elliptic equations in divergence...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
22 pages. accepted in Analysis and PDE (2019)We study uniqueness of Dirichlet problems of second ord...
AbstractIn this paper, we consider the Dirichlet problem for an elliptic system on a ball in R2. By ...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
Starting with the famous article [A. Gidas, W. M. Ni, L. Nirenberg, Symmetry and related properties ...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
Abstract. We study the uniqueness of weak solutions for quasilinear elliptic equations in divergence...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
22 pages. accepted in Analysis and PDE (2019)We study uniqueness of Dirichlet problems of second ord...
AbstractIn this paper, we consider the Dirichlet problem for an elliptic system on a ball in R2. By ...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
Starting with the famous article [A. Gidas, W. M. Ni, L. Nirenberg, Symmetry and related properties ...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We study well-posedness of the Dirichlet problem for linear degenerate elliptic equations under mild...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
We prove some uniqueness results for Dirichlet problems for second-order linear elliptic partial dif...
Abstract. We study the uniqueness of weak solutions for quasilinear elliptic equations in divergence...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...
Following the strean of ideas of two recent papers of Chiarenza-Frasca-Longo, we establish a uniquen...